9,960 research outputs found

    Electrodynamics of superconducting pnictide superlattices

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    It has been recently reported (S. Lee et al., Nature Materials 12, 392, 2013) that superlattices where layers of the 8% Co-doped BaFe2As2 superconducting pnictide are intercalated with non superconducting ultrathin layers of either SrTiO3 or of oxygen-rich BaFe2As2, can be used to control flux pinning, thereby increasing critical fields and currents, without significantly affecting the critical temperature of the pristine superconducting material. However, little is known about the electron properties of these systems. Here we investigate the electrodynamics of these superconducting pnictide superlattices in the normal and superconducting state by using infrared reflectivity, from THz to visible range. We find that multi-gap structure of these superlattices is preserved, whereas some significant changes are observed in their electronic structure with respect to those of the original pnictide. Our results suggest that possible attempts to further increase the flux pinning may lead to a breakdown of the pnictide superconducting properties.Comment: 4 pages, two figure

    Diffusion-Limited Annihilation with Initially Separated Reactants

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    A diffusion-limited annihilation process, A+B->0, with species initially separated in space is investigated. A heuristic argument suggests the form of the reaction rate in dimensions less or equal to the upper critical dimension dc=2d_c=2. Using this reaction rate we find that the width of the reaction front grows as t1/4t^{1/4} in one dimension and as t1/6(lnt)1/3t^{1/6}(\ln t)^{1/3} in two dimensions.Comment: 9 pages, Plain Te

    Influence of gauge-field fluctuations on composite fermions near the half-filled state

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    Taking into account the transverse gauge field fluctuations, which interact with composite fermions, we examine the finite temperature compressibility of the fermions as a function of an effective magnetic field ΔB=B2nehc/e\Delta B = B - 2 n_e hc/e (nen_e is the density of electrons) near the half-filled state. It is shown that, after including the lowest order gauge field correction, the compressibility goes as nμeΔωc/2T(1+A(η)η1(Δωc)21+ηT){\partial n \over \partial \mu} \propto e^{- \Delta \omega_c / 2 T} \left ( 1 + {A (\eta) \over \eta - 1} {(\Delta \omega_c)^{2 \over 1 + \eta} \over T} \right ) for TΔωcT \ll \Delta \omega_c, where Δωc=eΔBmc\Delta \omega_c = {e \Delta B \over mc}. Here we assume that the interaction between the fermions is given by v(q)=V0/q2η (1η2)v ({\bf q}) = V_0 / q^{2 - \eta} \ (1 \le \eta \le 2), where A(η)A (\eta) is a η\eta dependent constant. This result can be interpreted as a divergent correction to the activation energy gap and is consistent with the divergent renormalization of the effective mass of the composite fermions.Comment: Plain Tex, 24 pages, 5 figures available upon reques

    Magnetoresistance and Hall Constant of Composite Fermions

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    We consider both disorder and interaction effects on the magnetoresistance and Hall constant of composite fermions in the vicinity of half filled Landau level. By contrast to the standard case of Coulomb interacting two-dimensional electron gas we find logarithmic temperature corrections to the Hall conductivity and the magnetoresistance of composite fermions whereas the Hall constant acquires no such correction in the lowest order. The theory provides a possible explanation of the resistivity minimum at filling factor ν=1/2\nu=1/2.Comment: Latex, 11 pages, Nordita repor

    Solution of the Boltzmann equation in a random magnetic field

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    A general framework for solving the Boltzmann equation for a 2-dimensional electron gas (2DEG) in random magnetic fields is presented, when the random fields are included in the driving force. The formalism is applied to some recent experiments, and a possible extension to composite fermions at ν=1/2\nu=1/2 is discussed.Comment: 15 pages, Revtex 3.0. The 5 postscript figures can be obtained from our WWW-server: http://roemer.fys.ku.dk/randbolt.htm , or on request from the author

    Unusual low-temperature thermopower in the one-dimensional Hubbard model

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    The low-temperature thermoelectric power of the repulsive-interaction one-dimensional Hubbard model is calculated using an asymptotic Bethe ansatz for holons and spinons. The competition between the entropy carried by the holons and that carried by the backflow of the spinons gives rise to an unusual temperature and doping dependence of the thermopower which is qualitatively similar to that observed in the normal state of high-TcT_{c} superconductors.Comment: 11 pages, REVTEX 3.

    Effective Mass of the Four Flux Composite Fermion at ν=1/4\nu = 1/4

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    We have measured the effective mass (mm^*) of the four flux composite fermion at Landau level filling factor ν=1/4\nu = 1/4 (4^4CF), using the activation energy gaps at the fractional quantum Hall effect (FQHE) states ν\nu = 2/7, 3/11, and 4/15 and the temperature dependence of the Shubnikov-de Haas (SdH) oscillations around ν=1/4\nu = 1/4. We find that the energy gaps show a linear dependence on the effective magnetic field BeffB_{eff} (BBν=1/4\equiv B-B_{\nu=1/4}), and from this linear dependence we obtain m=1.0mem^* = 1.0 m_e and a disorder broadening Γ\Gamma \sim 1 K for a sample of density n=0.87×1011n = 0.87 \times 10^{11} /cm2^2. The mm^* deduced from the temperature dependence of the SdH effect shows large differences for ν>1/4\nu > 1/4 and ν<1/4\nu < 1/4. For ν>1/4\nu > 1/4, m1.0mem^* \sim 1.0 m_e. It scales as Bν\sqrt{B_{\nu}} with the mass derived from the data around ν=1/2\nu =1/2 and shows an increase in mm^* as ν1/4\nu \to 1/4, resembling the findings around ν=1/2\nu =1/2. For ν<1/4\nu < 1/4, mm^* increases rapidly with increasing BeffB_{eff} and can be described by m/me=3.3+5.7×Beffm^*/m_e = -3.3 + 5.7 \times B_{eff}. This anomalous dependence on BeffB_{eff} is precursory to the formation of the insulating phase at still lower filling.Comment: 5 pages, 3 figure

    Diffusion Thermopower at Even Denominator Fractions

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    We compute the electron diffusion thermopower at compressible Quantum Hall states corresponding to even denominator fractions in the framework of the composite fermion approach. It is shown that the deviation from the linear low temperature behavior of the termopower is dominated by the logarithmic temperature corrections to the conductivity and not to the thermoelectric coefficient, although such terms are present in both quantities. The enhanced magnitude of this effect compared to the zero field case may allow its observation with the existing experimental techniques.Comment: Latex, 12 pages, Nordita repor

    Specific heat and validity of quasiparticle approximation in the half-filled Landau level

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    We calculate the specific heat of composite fermion system in the half-filled Landau level. Two different methods are used to examine validity of the quasiparticle approximation when the two-body interaction is given by V(q)=V0/q2ηV(q) = V_0 / q^{2-\eta} (1η21 \le \eta \le 2). The singular part of the specific heat is calculated from the free energy of the gauge field, which is compared with the specific heat calculated from the quasiparticle approximation via the singular self-energy correction due to the gauge field fluctuations. It turns out that two results are in general different and they coincide only for the case of the Coulomb interaction (η=1\eta = 1). This result supports the fact that the quasiparticle approximation is valid only for the case of the Coulomb interaction. It is emphasized that this result is obtained by looking at a gauge-invariant quantity -- the specific heat.Comment: 8 pages, Revte

    Aggregation with Multiple Conservation Laws

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    Aggregation processes with an arbitrary number of conserved quantities are investigated. On the mean-field level, an exact solution for the size distribution is obtained. The asymptotic form of this solution exhibits nontrivial ``double'' scaling. While processes with one conserved quantity are governed by a single scale, processes with multiple conservation laws exhibit an additional diffusion-like scale. The theory is applied to ballistic aggregation with mass and momentum conserving collisions and to diffusive aggregation with multiple species.Comment: 18 pages, te
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